#include "../Header/BMath.h"

#ifdef BUSE_MATHTABLE

mathTable mathtable[] =
{
	{0, 0.000000f, 0.000000f},
	{1, 0.000175f, 0.000175f},
	{2, 0.000349f, 0.000349f},
	{3, 0.000524f, 0.000524f},
	{4, 0.000698f, 0.000698f},
	{5, 0.000873f, 0.000873f},
	{6, 0.001047f, 0.001047f},
	{7, 0.001222f, 0.001222f},
	{8, 0.001396f, 0.001396f},
	{9, 0.001571f, 0.001571f},
	{10, 0.001745f, 0.001745f},
	{11, 0.001920f, 0.001920f},
	{12, 0.002094f, 0.002094f},
	{13, 0.002269f, 0.002269f},
	{14, 0.002443f, 0.002443f},
	{15, 0.002618f, 0.002618f},
	{16, 0.002793f, 0.002793f},
	{17, 0.002967f, 0.002967f},
	{18, 0.003142f, 0.003142f},
	{19, 0.003316f, 0.003316f},
	{20, 0.003491f, 0.003491f},
	{21, 0.003665f, 0.003665f},
	{22, 0.003840f, 0.003840f},
	{23, 0.004014f, 0.004014f},
	{24, 0.004189f, 0.004189f},
	{25, 0.004363f, 0.004363f},
	{26, 0.004538f, 0.004538f},
	{27, 0.004712f, 0.004712f},
	{28, 0.004887f, 0.004887f},
	{29, 0.005061f, 0.005061f},
	{30, 0.005236f, 0.005236f},
	{31, 0.005410f, 0.005411f},
	{32, 0.005585f, 0.005585f},
	{33, 0.005760f, 0.005760f},
	{34, 0.005934f, 0.005934f},
	{35, 0.006109f, 0.006109f},
	{36, 0.006283f, 0.006283f},
	{37, 0.006458f, 0.006458f},
	{38, 0.006632f, 0.006632f},
	{39, 0.006807f, 0.006807f},
	{40, 0.006981f, 0.006981f},
	{41, 0.007156f, 0.007156f},
	{42, 0.007330f, 0.007331f},
	{43, 0.007505f, 0.007505f},
	{44, 0.007679f, 0.007680f},
	{45, 0.007854f, 0.007854f},
	{46, 0.008028f, 0.008029f},
	{47, 0.008203f, 0.008203f},
	{48, 0.008377f, 0.008378f},
	{49, 0.008552f, 0.008552f},
	{50, 0.008727f, 0.008727f},
	{51, 0.008901f, 0.008901f},
	{52, 0.009076f, 0.009076f},
	{53, 0.009250f, 0.009251f},
	{54, 0.009425f, 0.009425f},
	{55, 0.009599f, 0.009600f},
	{56, 0.009774f, 0.009774f},
	{57, 0.009948f, 0.009949f},
	{58, 0.010123f, 0.010123f},
	{59, 0.010297f, 0.010298f},
	{60, 0.010472f, 0.010472f},
	{61, 0.010646f, 0.010647f},
	{62, 0.010821f, 0.010821f},
	{63, 0.010995f, 0.010996f},
	{64, 0.011170f, 0.011171f},
	{65, 0.011344f, 0.011345f},
	{66, 0.011519f, 0.011520f},
	{67, 0.011693f, 0.011694f},
	{68, 0.011868f, 0.011869f},
	{69, 0.012042f, 0.012043f},
	{70, 0.012217f, 0.012218f},
	{71, 0.012392f, 0.012392f},
	{72, 0.012566f, 0.012567f},
	{73, 0.012741f, 0.012742f},
	{74, 0.012915f, 0.012916f},
	{75, 0.013090f, 0.013091f},
	{76, 0.013264f, 0.013265f},
	{77, 0.013439f, 0.013440f},
	{78, 0.013613f, 0.013614f},
	{79, 0.013788f, 0.013789f},
	{80, 0.013962f, 0.013964f},
	{81, 0.014137f, 0.014138f},
	{82, 0.014311f, 0.014313f},
	{83, 0.014486f, 0.014487f},
	{84, 0.014660f, 0.014662f},
	{85, 0.014835f, 0.014836f},
	{86, 0.015009f, 0.015011f},
	{87, 0.015184f, 0.015186f},
	{88, 0.015358f, 0.015360f},
	{89, 0.015533f, 0.015535f},
	{90, 0.015707f, 0.015709f},
	{91, 0.015882f, 0.015884f},
	{92, 0.016056f, 0.016058f},
	{93, 0.016231f, 0.016233f},
	{94, 0.016405f, 0.016408f},
	{95, 0.016580f, 0.016582f},
	{96, 0.016754f, 0.016757f},
	{97, 0.016929f, 0.016931f},
	{98, 0.017103f, 0.017106f},
	{99, 0.017278f, 0.017280f},
	{100, 0.017452f, 0.017455f},
	{101, 0.017627f, 0.017630f},
	{102, 0.017801f, 0.017804f},
	{103, 0.017976f, 0.017979f},
	{104, 0.018150f, 0.018153f},
	{105, 0.018325f, 0.018328f},
	{106, 0.018499f, 0.018503f},
	{107, 0.018674f, 0.018677f},
	{108, 0.018848f, 0.018852f},
	{109, 0.019023f, 0.019026f},
	{110, 0.019197f, 0.019201f},
	{111, 0.019372f, 0.019376f},
	{112, 0.019546f, 0.019550f},
	{113, 0.019721f, 0.019725f},
	{114, 0.019895f, 0.019899f},
	{115, 0.020070f, 0.020074f},
	{116, 0.020244f, 0.020249f},
	{117, 0.020419f, 0.020423f},
	{118, 0.020593f, 0.020598f},
	{119, 0.020768f, 0.020772f},
	{120, 0.020942f, 0.020947f},
	{121, 0.021117f, 0.021122f},
	{122, 0.021291f, 0.021296f},
	{123, 0.021466f, 0.021471f},
	{124, 0.021640f, 0.021645f},
	{125, 0.021815f, 0.021820f},
	{126, 0.021989f, 0.021995f},
	{127, 0.022164f, 0.022169f},
	{128, 0.022338f, 0.022344f},
	{129, 0.022513f, 0.022519f},
	{130, 0.022687f, 0.022693f},
	{131, 0.022862f, 0.022868f},
	{132, 0.023036f, 0.023042f},
	{133, 0.023211f, 0.023217f},
	{134, 0.023385f, 0.023392f},
	{135, 0.023560f, 0.023566f},
	{136, 0.023734f, 0.023741f},
	{137, 0.023909f, 0.023916f},
	{138, 0.024083f, 0.024090f},
	{139, 0.024258f, 0.024265f},
	{140, 0.024432f, 0.024439f},
	{141, 0.024607f, 0.024614f},
	{142, 0.024781f, 0.024789f},
	{143, 0.024956f, 0.024963f},
	{144, 0.025130f, 0.025138f},
	{145, 0.025305f, 0.025313f},
	{146, 0.025479f, 0.025487f},
	{147, 0.025654f, 0.025662f},
	{148, 0.025828f, 0.025837f},
	{149, 0.026002f, 0.026011f},
	{150, 0.026177f, 0.026186f},
	{151, 0.026351f, 0.026361f},
	{152, 0.026526f, 0.026535f},
	{153, 0.026700f, 0.026710f},
	{154, 0.026875f, 0.026885f},
	{155, 0.027049f, 0.027059f},
	{156, 0.027224f, 0.027234f},
	{157, 0.027398f, 0.027409f},
	{158, 0.027573f, 0.027583f},
	{159, 0.027747f, 0.027758f},
	{160, 0.027922f, 0.027933f},
	{161, 0.028096f, 0.028107f},
	{162, 0.028271f, 0.028282f},
	{163, 0.028445f, 0.028457f},
	{164, 0.028619f, 0.028631f},
	{165, 0.028794f, 0.028806f},
	{166, 0.028968f, 0.028981f},
	{167, 0.029143f, 0.029155f},
	{168, 0.029317f, 0.029330f},
	{169, 0.029492f, 0.029505f},
	{170, 0.029666f, 0.029679f},
	{171, 0.029841f, 0.029854f},
	{172, 0.030015f, 0.030029f},
	{173, 0.030190f, 0.030203f},
	{174, 0.030364f, 0.030378f},
	{175, 0.030539f, 0.030553f},
	{176, 0.030713f, 0.030727f},
	{177, 0.030887f, 0.030902f},
	{178, 0.031062f, 0.031077f},
	{179, 0.031236f, 0.031252f},
	{180, 0.031411f, 0.031426f},
	{181, 0.031585f, 0.031601f},
	{182, 0.031760f, 0.031776f},
	{183, 0.031934f, 0.031950f},
	{184, 0.032109f, 0.032125f},
	{185, 0.032283f, 0.032300f},
	{186, 0.032457f, 0.032475f},
	{187, 0.032632f, 0.032649f},
	{188, 0.032806f, 0.032824f},
	{189, 0.032981f, 0.032999f},
	{190, 0.033155f, 0.033173f},
	{191, 0.033330f, 0.033348f},
	{192, 0.033504f, 0.033523f},
	{193, 0.033678f, 0.033698f},
	{194, 0.033853f, 0.033872f},
	{195, 0.034027f, 0.034047f},
	{196, 0.034202f, 0.034222f},
	{197, 0.034376f, 0.034397f},
	{198, 0.034551f, 0.034571f},
	{199, 0.034725f, 0.034746f},
	{200, 0.034899f, 0.034921f},
	{201, 0.035074f, 0.035096f},
	{202, 0.035248f, 0.035270f},
	{203, 0.035423f, 0.035445f},
	{204, 0.035597f, 0.035620f},
	{205, 0.035772f, 0.035795f},
	{206, 0.035946f, 0.035969f},
	{207, 0.036120f, 0.036144f},
	{208, 0.036295f, 0.036319f},
	{209, 0.036469f, 0.036494f},
	{210, 0.036644f, 0.036668f},
	{211, 0.036818f, 0.036843f},
	{212, 0.036993f, 0.037018f},
	{213, 0.037167f, 0.037193f},
	{214, 0.037341f, 0.037367f},
	{215, 0.037516f, 0.037542f},
	{216, 0.037690f, 0.037717f},
	{217, 0.037865f, 0.037892f},
	{218, 0.038039f, 0.038067f},
	{219, 0.038213f, 0.038241f},
	{220, 0.038388f, 0.038416f},
	{221, 0.038562f, 0.038591f},
	{222, 0.038737f, 0.038766f},
	{223, 0.038911f, 0.038941f},
	{224, 0.039085f, 0.039115f},
	{225, 0.039260f, 0.039290f},
	{226, 0.039434f, 0.039465f},
	{227, 0.039609f, 0.039640f},
	{228, 0.039783f, 0.039815f},
	{229, 0.039957f, 0.039989f},
	{230, 0.040132f, 0.040164f},
	{231, 0.040306f, 0.040339f},
	{232, 0.040481f, 0.040514f},
	{233, 0.040655f, 0.040689f},
	{234, 0.040829f, 0.040863f},
	{235, 0.041004f, 0.041038f},
	{236, 0.041178f, 0.041213f},
	{237, 0.041353f, 0.041388f},
	{238, 0.041527f, 0.041563f},
	{239, 0.041701f, 0.041738f},
	{240, 0.041876f, 0.041912f},
	{241, 0.042050f, 0.042087f},
	{242, 0.042224f, 0.042262f},
	{243, 0.042399f, 0.042437f},
	{244, 0.042573f, 0.042612f},
	{245, 0.042748f, 0.042787f},
	{246, 0.042922f, 0.042962f},
	{247, 0.043096f, 0.043136f},
	{248, 0.043271f, 0.043311f},
	{249, 0.043445f, 0.043486f},
	{250, 0.043619f, 0.043661f},
	{251, 0.043794f, 0.043836f},
	{252, 0.043968f, 0.044011f},
	{253, 0.044142f, 0.044186f},
	{254, 0.044317f, 0.044360f},
	{255, 0.044491f, 0.044535f},
	{256, 0.044666f, 0.044710f},
	{257, 0.044840f, 0.044885f},
	{258, 0.045014f, 0.045060f},
	{259, 0.045189f, 0.045235f},
	{260, 0.045363f, 0.045410f},
	{261, 0.045537f, 0.045585f},
	{262, 0.045712f, 0.045760f},
	{263, 0.045886f, 0.045934f},
	{264, 0.046060f, 0.046109f},
	{265, 0.046235f, 0.046284f},
	{266, 0.046409f, 0.046459f},
	{267, 0.046583f, 0.046634f},
	{268, 0.046758f, 0.046809f},
	{269, 0.046932f, 0.046984f},
	{270, 0.047106f, 0.047159f},
	{271, 0.047281f, 0.047334f},
	{272, 0.047455f, 0.047509f},
	{273, 0.047629f, 0.047684f},
	{274, 0.047804f, 0.047859f},
	{275, 0.047978f, 0.048033f},
	{276, 0.048152f, 0.048208f},
	{277, 0.048327f, 0.048383f},
	{278, 0.048501f, 0.048558f},
	{279, 0.048675f, 0.048733f},
	{280, 0.048850f, 0.048908f},
	{281, 0.049024f, 0.049083f},
	{282, 0.049198f, 0.049258f},
	{283, 0.049373f, 0.049433f},
	{284, 0.049547f, 0.049608f},
	{285, 0.049721f, 0.049783f},
	{286, 0.049896f, 0.049958f},
	{287, 0.050070f, 0.050133f},
	{288, 0.050244f, 0.050308f},
	{289, 0.050419f, 0.050483f},
	{290, 0.050593f, 0.050658f},
	{291, 0.050767f, 0.050833f},
	{292, 0.050942f, 0.051008f},
	{293, 0.051116f, 0.051183f},
	{294, 0.051290f, 0.051358f},
	{295, 0.051464f, 0.051533f},
	{296, 0.051639f, 0.051708f},
	{297, 0.051813f, 0.051883f},
	{298, 0.051987f, 0.052058f},
	{299, 0.052162f, 0.052233f},
	{300, 0.052336f, 0.052408f},
	{301, 0.052510f, 0.052583f},
	{302, 0.052685f, 0.052758f},
	{303, 0.052859f, 0.052933f},
	{304, 0.053033f, 0.053108f},
	{305, 0.053207f, 0.053283f},
	{306, 0.053382f, 0.053458f},
	{307, 0.053556f, 0.053633f},
	{308, 0.053730f, 0.053808f},
	{309, 0.053905f, 0.053983f},
	{310, 0.054079f, 0.054158f},
	{311, 0.054253f, 0.054333f},
	{312, 0.054427f, 0.054508f},
	{313, 0.054602f, 0.054683f},
	{314, 0.054776f, 0.054858f},
	{315, 0.054950f, 0.055033f},
	{316, 0.055124f, 0.055208f},
	{317, 0.055299f, 0.055383f},
	{318, 0.055473f, 0.055559f},
	{319, 0.055647f, 0.055734f},
	{320, 0.055822f, 0.055909f},
	{321, 0.055996f, 0.056084f},
	{322, 0.056170f, 0.056259f},
	{323, 0.056344f, 0.056434f},
	{324, 0.056519f, 0.056609f},
	{325, 0.056693f, 0.056784f},
	{326, 0.056867f, 0.056959f},
	{327, 0.057041f, 0.057134f},
	{328, 0.057216f, 0.057309f},
	{329, 0.057390f, 0.057485f},
	{330, 0.057564f, 0.057660f},
	{331, 0.057738f, 0.057835f},
	{332, 0.057913f, 0.058010f},
	{333, 0.058087f, 0.058185f},
	{334, 0.058261f, 0.058360f},
	{335, 0.058435f, 0.058535f},
	{336, 0.058609f, 0.058710f},
	{337, 0.058784f, 0.058886f},
	{338, 0.058958f, 0.059061f},
	{339, 0.059132f, 0.059236f},
	{340, 0.059306f, 0.059411f},
	{341, 0.059481f, 0.059586f},
	{342, 0.059655f, 0.059761f},
	{343, 0.059829f, 0.059936f},
	{344, 0.060003f, 0.060112f},
	{345, 0.060177f, 0.060287f},
	{346, 0.060352f, 0.060462f},
	{347, 0.060526f, 0.060637f},
	{348, 0.060700f, 0.060812f},
	{349, 0.060874f, 0.060987f},
	{350, 0.061049f, 0.061163f},
	{351, 0.061223f, 0.061338f},
	{352, 0.061397f, 0.061513f},
	{353, 0.061571f, 0.061688f},
	{354, 0.061745f, 0.061863f},
	{355, 0.061920f, 0.062039f},
	{356, 0.062094f, 0.062214f},
	{357, 0.062268f, 0.062389f},
	{358, 0.062442f, 0.062564f},
	{359, 0.062616f, 0.062739f},
	{360, 0.062791f, 0.062915f},
	{361, 0.062965f, 0.063090f},
	{362, 0.063139f, 0.063265f},
	{363, 0.063313f, 0.063440f},
	{364, 0.063487f, 0.063616f},
	{365, 0.063661f, 0.063791f},
	{366, 0.063836f, 0.063966f},
	{367, 0.064010f, 0.064141f},
	{368, 0.064184f, 0.064317f},
	{369, 0.064358f, 0.064492f},
	{370, 0.064532f, 0.064667f},
	{371, 0.064706f, 0.064842f},
	{372, 0.064881f, 0.065018f},
	{373, 0.065055f, 0.065193f},
	{374, 0.065229f, 0.065368f},
	{375, 0.065403f, 0.065543f},
	{376, 0.065577f, 0.065719f},
	{377, 0.065751f, 0.065894f},
	{378, 0.065926f, 0.066069f},
	{379, 0.066100f, 0.066245f},
	{380, 0.066274f, 0.066420f},
	{381, 0.066448f, 0.066595f},
	{382, 0.066622f, 0.066771f},
	{383, 0.066796f, 0.066946f},
	{384, 0.066970f, 0.067121f},
	{385, 0.067145f, 0.067296f},
	{386, 0.067319f, 0.067472f},
	{387, 0.067493f, 0.067647f},
	{388, 0.067667f, 0.067822f},
	{389, 0.067841f, 0.067998f},
	{390, 0.068015f, 0.068173f},
	{391, 0.068189f, 0.068349f},
	{392, 0.068364f, 0.068524f},
	{393, 0.068538f, 0.068699f},
	{394, 0.068712f, 0.068875f},
	{395, 0.068886f, 0.069050f},
	{396, 0.069060f, 0.069225f},
	{397, 0.069234f, 0.069401f},
	{398, 0.069408f, 0.069576f},
	{399, 0.069582f, 0.069751f},
	{400, 0.069756f, 0.069927f},
	{401, 0.069931f, 0.070102f},
	{402, 0.070105f, 0.070278f},
	{403, 0.070279f, 0.070453f},
	{404, 0.070453f, 0.070628f},
	{405, 0.070627f, 0.070804f},
	{406, 0.070801f, 0.070979f},
	{407, 0.070975f, 0.071155f},
	{408, 0.071149f, 0.071330f},
	{409, 0.071323f, 0.071505f},
	{410, 0.071497f, 0.071681f},
	{411, 0.071672f, 0.071856f},
	{412, 0.071846f, 0.072032f},
	{413, 0.072020f, 0.072207f},
	{414, 0.072194f, 0.072383f},
	{415, 0.072368f, 0.072558f},
	{416, 0.072542f, 0.072734f},
	{417, 0.072716f, 0.072909f},
	{418, 0.072890f, 0.073084f},
	{419, 0.073064f, 0.073260f},
	{420, 0.073238f, 0.073435f},
	{421, 0.073412f, 0.073611f},
	{422, 0.073586f, 0.073786f},
	{423, 0.073760f, 0.073962f},
	{424, 0.073934f, 0.074137f},
	{425, 0.074108f, 0.074313f},
	{426, 0.074283f, 0.074488f},
	{427, 0.074457f, 0.074664f},
	{428, 0.074631f, 0.074839f},
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	{1920, 0.328867f, 0.348237f},
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	{1930, 0.330514f, 0.350195f},
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	{1932, 0.330844f, 0.350587f},
	{1933, 0.331009f, 0.350783f},
	{1934, 0.331173f, 0.350979f},
	{1935, 0.331338f, 0.351175f},
	{1936, 0.331503f, 0.351371f},
	{1937, 0.331667f, 0.351567f},
	{1938, 0.331832f, 0.351763f},
	{1939, 0.331996f, 0.351959f},
	{1940, 0.332161f, 0.352156f},
	{1941, 0.332326f, 0.352352f},
	{1942, 0.332490f, 0.352548f},
	{1943, 0.332655f, 0.352744f},
	{1944, 0.332820f, 0.352940f},
	{1945, 0.332984f, 0.353137f},
	{1946, 0.333149f, 0.353333f},
	{1947, 0.333313f, 0.353529f},
	{1948, 0.333478f, 0.353726f},
	{1949, 0.333642f, 0.353922f},
	{1950, 0.333807f, 0.354119f},
	{1951, 0.333971f, 0.354315f},
	{1952, 0.334136f, 0.354511f},
	{1953, 0.334300f, 0.354708f},
	{1954, 0.334465f, 0.354904f},
	{1955, 0.334629f, 0.355101f},
	{1956, 0.334794f, 0.355298f},
	{1957, 0.334958f, 0.355494f},
	{1958, 0.335123f, 0.355691f},
	{1959, 0.335287f, 0.355887f},
	{1960, 0.335452f, 0.356084f},
	{1961, 0.335616f, 0.356281f},
	{1962, 0.335780f, 0.356477f},
	{1963, 0.335945f, 0.356674f},
	{1964, 0.336109f, 0.356871f},
	{1965, 0.336274f, 0.357068f},
	{1966, 0.336438f, 0.357264f},
	{1967, 0.336602f, 0.357461f},
	{1968, 0.336767f, 0.357658f},
	{1969, 0.336931f, 0.357855f},
	{1970, 0.337095f, 0.358052f},
	{1971, 0.337260f, 0.358249f},
	{1972, 0.337424f, 0.358446f},
	{1973, 0.337588f, 0.358643f},
	{1974, 0.337752f, 0.358840f},
	{1975, 0.337917f, 0.359037f},
	{1976, 0.338081f, 0.359234f},
	{1977, 0.338245f, 0.359431f},
	{1978, 0.338409f, 0.359628f},
	{1979, 0.338574f, 0.359825f},
	{1980, 0.338738f, 0.360022f},
	{1981, 0.338902f, 0.360219f},
	{1982, 0.339066f, 0.360417f},
	{1983, 0.339231f, 0.360614f},
	{1984, 0.339395f, 0.360811f},
	{1985, 0.339559f, 0.361008f},
	{1986, 0.339723f, 0.361206f},
	{1987, 0.339887f, 0.361403f},
	{1988, 0.340051f, 0.361600f},
	{1989, 0.340215f, 0.361798f},
	{1990, 0.340380f, 0.361995f},
	{1991, 0.340544f, 0.362192f},
	{1992, 0.340708f, 0.362390f},
	{1993, 0.340872f, 0.362587f},
	{1994, 0.341036f, 0.362785f},
	{1995, 0.341200f, 0.362982f},
	{1996, 0.341364f, 0.363180f},
	{1997, 0.341528f, 0.363377f},
	{1998, 0.341692f, 0.363575f},
	{1999, 0.341856f, 0.363773f},
	{2000, 0.342020f, 0.363970f},
	{2001, 0.342184f, 0.364168f},
	{2002, 0.342348f, 0.364366f},
	{2003, 0.342512f, 0.364563f},
	{2004, 0.342676f, 0.364761f},
	{2005, 0.342840f, 0.364959f},
	{2006, 0.343004f, 0.365157f},
	{2007, 0.343168f, 0.365354f},
	{2008, 0.343332f, 0.365552f},
	{2009, 0.343496f, 0.365750f},
	{2010, 0.343660f, 0.365948f},
	{2011, 0.343824f, 0.366146f},
	{2012, 0.343987f, 0.366344f},
	{2013, 0.344151f, 0.366542f},
	{2014, 0.344315f, 0.366740f},
	{2015, 0.344479f, 0.366938f},
	{2016, 0.344643f, 0.367136f},
	{2017, 0.344807f, 0.367334f},
	{2018, 0.344971f, 0.367532f},
	{2019, 0.345134f, 0.367730f},
	{2020, 0.345298f, 0.367928f},
	{2021, 0.345462f, 0.368127f},
	{2022, 0.345626f, 0.368325f},
	{2023, 0.345790f, 0.368523f},
	{2024, 0.345953f, 0.368721f},
	{2025, 0.346117f, 0.368919f},
	{2026, 0.346281f, 0.369118f},
	{2027, 0.346445f, 0.369316f},
	{2028, 0.346608f, 0.369514f},
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	{2048, 0.349880f, 0.373487f},
	{2049, 0.350044f, 0.373686f},
	{2050, 0.350207f, 0.373885f},
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	{2074, 0.354128f, 0.378667f},
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	{8894, 0.999829f, 54.046344f},
	{8895, 0.999832f, 54.561187f},
	{8896, 0.999835f, 55.085930f},
	{8897, 0.999838f, 55.620861f},
	{8898, 0.999842f, 56.166279f},
	{8899, 0.999845f, 56.722496f},
	{8900, 0.999848f, 57.289837f},
	{8901, 0.999851f, 57.868638f},
	{8902, 0.999854f, 58.459250f},
	{8903, 0.999857f, 59.062038f},
	{8904, 0.999860f, 59.677383f},
	{8905, 0.999863f, 60.305682f},
	{8906, 0.999865f, 60.947347f},
	{8907, 0.999868f, 61.602810f},
	{8908, 0.999871f, 62.272521f},
	{8909, 0.999874f, 62.956950f},
	{8910, 0.999877f, 63.656587f},
	{8911, 0.999879f, 64.371945f},
	{8912, 0.999882f, 65.103560f},
	{8913, 0.999885f, 65.851992f},
	{8914, 0.999887f, 66.617827f},
	{8915, 0.999890f, 67.401682f},
	{8916, 0.999893f, 68.204198f},
	{8917, 0.999895f, 69.026050f},
	{8918, 0.999898f, 69.867946f},
	{8919, 0.999900f, 70.730628f},
	{8920, 0.999903f, 71.614875f},
	{8921, 0.999905f, 72.521507f},
	{8922, 0.999907f, 73.451384f},
	{8923, 0.999910f, 74.405413f},
	{8924, 0.999912f, 75.384546f},
	{8925, 0.999914f, 76.389787f},
	{8926, 0.999917f, 77.422196f},
	{8927, 0.999919f, 78.482888f},
	{8928, 0.999921f, 79.573042f},
	{8929, 0.999923f, 80.693902f},
	{8930, 0.999925f, 81.846786f},
	{8931, 0.999927f, 83.033085f},
	{8932, 0.999930f, 84.254273f},
	{8933, 0.999932f, 85.511912f},
	{8934, 0.999934f, 86.807660f},
	{8935, 0.999936f, 88.143276f},
	{8936, 0.999938f, 89.520627f},
	{8937, 0.999940f, 90.941701f},
	{8938, 0.999941f, 92.408615f},
	{8939, 0.999943f, 93.923622f},
	{8940, 0.999945f, 95.489128f},
	{8941, 0.999947f, 97.107699f},
	{8942, 0.999949f, 98.782080f},
	{8943, 0.999951f, 100.515210f},
	{8944, 0.999952f, 102.310235f},
	{8945, 0.999954f, 104.170531f},
	{8946, 0.999956f, 106.099724f},
	{8947, 0.999957f, 108.101715f},
	{8948, 0.999959f, 110.180703f},
	{8949, 0.999960f, 112.341217f},
	{8950, 0.999962f, 114.588149f},
	{8951, 0.999963f, 116.926790f},
	{8952, 0.999965f, 119.362871f},
	{8953, 0.999966f, 121.902612f},
	{8954, 0.999968f, 124.552774f},
	{8955, 0.999969f, 127.320718f},
	{8956, 0.999971f, 130.214474f},
	{8957, 0.999972f, 133.242819f},
	{8958, 0.999973f, 136.415369f},
	{8959, 0.999974f, 139.742673f},
	{8960, 0.999976f, 143.236338f},
	{8961, 0.999977f, 146.909162f},
	{8962, 0.999978f, 150.775288f},
	{8963, 0.999979f, 154.850389f},
	{8964, 0.999980f, 159.151881f},
	{8965, 0.999981f, 163.699167f},
	{8966, 0.999982f, 168.513935f},
	{8967, 0.999983f, 173.620502f},
	{8968, 0.999984f, 179.046224f},
	{8969, 0.999985f, 184.821986f},
	{8970, 0.999986f, 190.982792f},
	{8971, 0.999987f, 197.568474f},
	{8972, 0.999988f, 204.624554f},
	{8973, 0.999989f, 212.203298f},
	{8974, 0.999990f, 220.365013f},
	{8975, 0.999990f, 229.179654f},
	{8976, 0.999991f, 238.728838f},
	{8977, 0.999992f, 249.108372f},
	{8978, 0.999993f, 260.431486f},
	{8979, 0.999993f, 272.832975f},
	{8980, 0.999994f, 286.474593f},
	{8981, 0.999995f, 301.552148f},
	{8982, 0.999995f, 318.304960f},
	{8983, 0.999996f, 337.028659f},
	{8984, 0.999996f, 358.092781f},
	{8985, 0.999997f, 381.965403f},
	{8986, 0.999997f, 409.248338f},
	{8987, 0.999997f, 440.728568f},
	{8988, 0.999998f, 477.455398f},
	{8989, 0.999998f, 520.859688f},
	{8990, 0.999998f, 572.944634f},
	{8991, 0.999999f, 636.603717f},
	{8992, 0.999999f, 716.177119f},
	{8993, 0.999999f, 818.485049f},
	{8994, 0.999999f, 954.894353f},
	{8995, 1.000000f, 1145.864956f},
	{8996, 1.000000f, 1432.315586f},
	{8997, 1.000000f, 1909.719274f},
	{8998, 1.000000f, 2864.474131f},
	{8999, 1.000000f, 5728.318979f},
	{9000, 1.000000f, 26067862.230110f}
};

float sint(int angle)
{
	while(angle >= 36000)
		angle -= 36000;
	while(angle < 0)
		angle += 36000;
	if(angle <= 9000)
		return mathtable[angle].sin;
	if(angle <= 18000)
		return mathtable[18000-angle].sin;
	if(angle <= 27000)
		return -mathtable[angle-18000].sin;
	return -mathtable[36000-angle].sin;
}

float cost(int angle)
{
	return sint(angle + 9000);
}

float tant(int angle)
{
	while(angle > 18000)
		angle -= 18000;
	while(angle < 0)
		angle += 18000;
	if(angle < 9000)
		return mathtable[angle].tan;
	return -mathtable[18000-angle].tan;
}

#endif

unsigned int g_myseed = 0;

void srandt(int seed)
{
	g_myseed = seed;
}

int randt()
{
	g_myseed=214013*g_myseed+2531011;
	return (g_myseed ^ g_myseed>>15)%(RAND_MAX);
}

int randts(int * seed)
{
	(*seed) = 214013*(*seed)+2531011;
	return ((*seed) ^ (*seed)>>15)%(RAND_MAX);
}

int randt(int imin, int imax, int *seed)
{
	int iret;
	if (!seed)
	{
		iret = randt();
	}
	else
	{
		iret = randts(seed);
	}
	imax++;
	if (imax - imin >= RAND_MAX)
	{
		iret = ((long)iret) * (imax-imin) / RAND_MAX + imin;
	}
	else if (imax != imin)
	{
		iret = iret % (imax-imin) + imin;
	}
	else
	{
		iret = imin;
	}
	return iret;
}

float randtf(float fmin, float fmax, int *seed)
{
	int irand;
	if (!seed)
	{
		irand = randt();
	}
	else
	{
		irand = randts(seed);
	}
	float fret = irand / (float)(RAND_MAX);
	if (fmax != fmin)
	{
		fret = irand * (double)(fmax-fmin) / RAND_MAX + fmin;
	}
	else
	{
		fret = fmin;
	}
	return fret;
}